Some results on the M/G/1 queue with N-policy

Asia-Pacific Journal of Operational Research

Volumn 15, Issue 2, 1998, Pages 147-157

  Artalejo, J R ^a  

^a UNIVERSIDAD COMPLUTENSE DE MADRID   (Spain)

Author keywords

M G 1 queue; N policy; Stochastic decomposition; Waiting time

Indexed keywords

EID: 1442279824     PISSN: 02175959     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (19)

1. Artalejo, J. R. and A. Gomez-Corral (1995), Information theoretic analysis for queueing systems with quasi-random input, Mathematical and Computer Modelling 22, 65-76.
2. Doshi, B. T. (1986), Queueing systems with vacations - A survey, Queueing Systems 1, 29-66.
3. Doshi, B. T. (1990), Single server queues with vacations, In H. Takagi, ed.: Stochastic Analysis of Computer and Communications Systems, Elsevier Science, Amsterdam.
4. Falin, G. I., J. R. Artalejo and M. Martin (1993), On the single server retrial queue with priority customers, Queueing Systems 14, 439-455.
5. Falin, G. I., M. Martin and J. R. Artalejo (1994), Information theoretic approximations for the M/G/1 retrial queue, Acta Informatica 31, 559-571.
6. Fuhrmann, S. W. and R. B. Cooper (1985), Stochastic decompositions in the M/G/1 queue with generalized vacations, Operations Research 33, 1117-1129.
7. Kella, O. (1989), The threshold policy in the M/G/1 queue with server vacations, Naval Research Logistic 36, 111-123.
8. Kleinrock, L. (1975), Queueing Systems. Volume 1: Theory, Wiley, New York.
9. X/G/1 queue with N-policy, Queueing Systems 15, 387-399.
10. Li, H. and Y. Zhu (1994), A new approach to the G/G/1 queue with generalized setup time and exhaustive service, Journal of Applied Probability 31, 1083-1097.
11. Minh, D. L. (1988), Transient solutions for some exhaustive M/G/1 queues with generalized independent vacations, European Journal of Operational Research 36, 197-201.
12. Morse, P. M. (1958), Queues, Inventories and Maintenance, Wiley, New York.
13. Riordan, J. (1958), An Introduction to Combinatorial Analysis, Wiley, New York.
14. Shanthikumar, J. G. (1988), On stochastic decomposition in M/G/1 type queues with generalized server vacations, Operations Research 36, 566-569.
15. Takagi, H. (1990), Time-dependent analysis of M/G/1 vacation models with exhaustive service, Queueing Systems 6, 369-389.
16. Takagi, H. (1991), Queueing Analysis. Volume 1: Vacation and Priority Systems, North-Holland, Amsterdam.
17. Takagi, H. (1992), Time-dependent process of M/G/1 vacation models with exhaustive service, Journal of Applied Probability 29, 418-429.
18. Teghem, J., Jr. (1986), Control of the service process in a queueing system, European Journal of Operational Research 23, 141-158.
19. Yadin, M. and P. Naor (1963), Queueing systems with removable server station, Operational Research Quarterly 14, 393-405.